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Band electron, dispersion

By changing the scattering parameters we can tune in to electrons with a well-defined, constant momentum value along the c-axis. In the present case pc = 0.25 au i.e. the resulting measurement was on the boundary of the Brillouin zone, along the A-L direction. Now two structures are visible, both the ou and the k band. The dispersion of the ou band has not changed noticeably from that found for the T-M... [Pg.215]

There is a condition of momentum conservation for photons and electrons which must also be satisfied in the photoemission process. For band electrons, for which the Bloch wavefunctions are characterized by the wavenumber k (proportional to the momentum p of the electron), the momentum conservation condition is important to determine the angular distribution of the photoemitted electrons. Angular J esolved FhotoEmission spectroscopy (ARPES), schematized in Fig. 2, is potentially able to provide, and has been used to obtain, the E(fc) dispersion curves for solids. [Pg.202]

Flat band electron energy dispersion in superconducting cuprates... [Pg.291]

The reasons for the superior catalytic properties of these bimetallic catalysts are not adequately understood even after 30 years of active research in this area. Many of the explanations for the superior properties of the bimetallic catalysts are based on a structural point of view. Many argue that the bimetallic components form an alloy which has better catalytic properties than Pt alone. For example, alloy formation could influence the d-band electron concentration, thereby controlling selectivity and activity (3). On the other hand, the superior activity and selectivity may be the result of high dispersion of the active Pt component, and the stabilization of the dispersed phase by the second component (4). Thus, much effort has been expended to define the extent to which metallic alloys are formed (for example, 5-18). These studies have utilized a variety of experimental techniques. [Pg.113]

Steady state photoelectrochemical behaviour of colloidal CdS For the purposes of the studies reported here, the photocurrent was taken to be the total current recorded at the ORDE from an illuminated colloidal dispersion of CdS minus the current recorded under identical condition from the same dispersion in the dark. In both studies, the photocurrents generated by CdS particles illuminated at the ORDE exhibited a wavelength dependence (action spectrum) identical to the absorption spectrum of colloidal and bulk CdS [166,168], unambiguously indicating that the observed photocurrent is due entirely to ultra-band gap photoexcited conduction band electrons. However, it should be noted that, unless stated otherwise (e.g. the action spectrum experiments), the particle suspensions of both studies were usually irradiated with white light from a 250 W quartz iodine projector lamp to maximise the photocurrents observed. [Pg.340]

Figure 2 (a) Linearized electron dispersion in the Luttinger approximation (A) and diagrammatic representation of elementary interactions g, g4 (B). Solid and dashed lines represent electrons near kF and - kF, respectively. The g3 interaction exists only in case of a half-filled band (b) Diagrammatic representation of the Cooper pair susceptibility A(q, to) and the density wave susceptibility II (2kF + q, second order (D) which shows the mixture between Cooper and Peierls channels. [Pg.410]

As discussed earlier, it is now possible to make and study deposits of monosized, highly dispersed, transition metal clusters.(S) In this section we summarize results from the first measurements of the valence and core level photoemission spectra of mass selected, monodispersed platinum clusters. The samples are prepared by depositing single size clusters either on amorphous carbon or upon the natural silica layer of a silicon wafer. We allow the deposition to proceed until about 10 per cent of the surface in a 0.25 cm2 area is covered. For samples consisting of the platinum atom through the six atom duster, we have measured the evolution of the individual valence band electronic structure and the Pt 4f... [Pg.183]

Fig. 9.13 (a-d) Schematic view of the electron dispersion of bilayer graphene near the K and K points showing both 7ti and 7t2 bands. The four double resonance Raman scattering processes are indicated. The wave vectors of the electrons ( i, 2. and k-l) involved in each of these four processes are also indicated [27]. (e) Typical 2D band spectrum with the four components is indicated... [Pg.202]

In the case of Cu 100 -c(2x2)-Pd, ARUPS studies have identified a marked withdrawl of the Pd d-band from the Fermi level due to the absence of Pd-Pd nearest neighbour bonding [25,26,27]. The Pd atoms substituted within the copper surface appears to adopt a closed d-band electronic configuration, hence would be expected to have significantly different chemisorption and reactivity properties with respect to pure Pd surfaces. In agreement with its Cu 100 -c(2x2)-Au counterpart, the Pd d-band emission shows little or no dispersion as a function of photon energy in normal emission ARUPS, consistent with formation of a largely two-dimensionally confined surface alloy. [Pg.315]

Figure 3. Schematic Illustration of dispersion curves of an acoustic phonon, a band electron, and the SWAP. The Incident phonon -q Is scattered as q2. (Reproduced with permission from reference 5. Copyright 1985 Nljhoff.)... Figure 3. Schematic Illustration of dispersion curves of an acoustic phonon, a band electron, and the SWAP. The Incident phonon -q Is scattered as q2. (Reproduced with permission from reference 5. Copyright 1985 Nljhoff.)...
Moser, J. and Gratzel, M., Light-induced electron transfer in colloidal semiconductor dispersions Single vs. dielectronic reduction of acceptors by conduction-band electrons, J. Am. Chem. Soc., 105, 6547, 1983. [Pg.1005]

Solids may be structurally disordered or crystalline. Perfect crystals with completely periodic structures do not exist in Nature. However, most of the discussion here will be based on such idealiized models, and the electronic structure is described in terms of band structures, dispersion relations between formal one-electron energies, s, and wavevectors, k e(k). First, in Section 2, we illustrate how the relativistic shifts (mass-velocity and Darwin) of parts of the band structure with respect to each other may affect the physical properties, including the crystal structure. The second subject (Section 3) treated in this chapter concerns the simultaneous influence of the crystal symmetry and the SO-coupling on e(fe), spin splitting effects, i.e. effects which are without atomic counterparts. [Pg.865]

Table 12. Band structure (dispersion) of the p valence levels of the noble gas monolayers obtained in angular resolved photoemission. The energies at T are referred to the Fermi level. If not explicitly given in the indicated reference, the positions Ff and band widths Ae were extracted from graphs of the dispersion curves. In this case the values are given with a sign. Abbreviations used 9 coverage in monolayer imits, F center of the Brillouin zone (electron emission normal to the surface plane). (Ad. = adsorbate)... Table 12. Band structure (dispersion) of the p valence levels of the noble gas monolayers obtained in angular resolved photoemission. The energies at T are referred to the Fermi level. If not explicitly given in the indicated reference, the positions Ff and band widths Ae were extracted from graphs of the dispersion curves. In this case the values are given with a sign. Abbreviations used 9 coverage in monolayer imits, F center of the Brillouin zone (electron emission normal to the surface plane). (Ad. = adsorbate)...
However, Somlyo et (see also Ref. 63) from their electron dispersion microprobe analysis on cryosections of muscle cells, reached an opposite conclusion K was found more concentrated in the I bands than the A bands. In response, Edelmann made further studies of muscle cryosections in cooperation with Dr. K. Zierold at the Max Planck Institut at Dortmund, FRG. They made cryosections on a FC4 Reichert... [Pg.55]

A very powerful method to study the electronic structure of solids is electron energy-loss spectroscopy (EELS). Because electrons transfer not only energy to the solid (as do photons) but also momentum, in addition to the energetic position of the electronic states, the dispersion of the bands can also be studied. Figure 1.58 shows the energy-loss spectrum of polypyrrole doped with the sulphonic acid H—(CH2)4—SO3 [126]. The various curves were recorded at different values of momentum transfer q. The dashed lines connect corresponding peaks. Vertical lines are characteristic of transitions into narrow bands (without dispersion), whereas inclined lines indicate broad bands. The maxima in the spectrum with low momentum transfer (bottom curve) are related to the maxima in the electronic joint density of states, but for... [Pg.37]

Fig. 2 Schematic illustration of dispersion c irves of an acoustic phonon, a band electron and an acoustic polaron. The band electron is undergoing Cerenkov scattering by emission of a phonon q. The acoustic polaron is undergoing Doppler shifted phonon bouncing, the incident phonon -qi scattering as +q2 ... Fig. 2 Schematic illustration of dispersion c irves of an acoustic phonon, a band electron and an acoustic polaron. The band electron is undergoing Cerenkov scattering by emission of a phonon q. The acoustic polaron is undergoing Doppler shifted phonon bouncing, the incident phonon -qi scattering as +q2 ...
The most informative probe to extract the detailed hydride s band structure is a beam of particles with energy and momentum comparable to that of the band electrons. The obvious choice, the low energy electron beam, is not applicable in the condensed matter bulk properties studies, because its shallow penetration. Other choices, such as the photon beam emission and absorption spectroscopy, can provide information either about the electron s energy or about the electron s momentum, but not for both at the same time, because the photon dispersion relation is generally quite different from that of the band electrons. This is not however the case in Compton spectroscopy, where the spectra of incoherently scattered radiation are more informative because the probing "particle" has energy... [Pg.359]

The motion of a heavy particle when accompanied by a screening cloud of band electrons was first studied by Kondo (1984) and later by Kagan and Prokofev (1986) as a model for muon diffusion in metals. Liu (1987) and Kagan and Prokofev (1987) independently proposed that the same mechanism applies in heavy-fermion systems. The idea is that the f band is formed by the hopping of an f hole whose motion is accompanied by the screening cloud. Just like the band problem in the spin fluctuation resonance model, the hopping is the result of the hybridization interaction. Consequently, the dispersion of the f band is again solved from eq. (52) where Gf(to) is now calculated from the f hole spectrum in eq. (57) (Liu 1987, 1988) ... [Pg.131]


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See also in sourсe #XX -- [ Pg.207 ]




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